works on

From the 1 of 6 linked papers with an AI index.

collaborators

6 papers

math.AG2026

An Explicit Characteristic- Counterexample to the Separable Jacobian Conjecture

Irit Huq-Kuruvilla

Let be a field of characteristic . We exhibit an explicit polynomial endomorphism whose Jacobian determinant is identically , whose i…

math.AG2026

On the -theoretic logarithmic double ramification class

Kamyar Amini, You-Cheng Chou, Leo Herr +3

The paper defines a K‑theoretic version of the logarithmic double ramification class, proves a product formula and GLₙ(ℤ)‑invariance, and provides an explicit expression using Grot…

math.AG2025

Toda-Type Presentations for the Quantum K Theory of Partial Flag Varieties

Kamyar Amini, Irit Huq-Kuruvilla, Leonardo C. Mihalcea +2

We prove a determinantal, Toda-type, presentation for the equivariant K theory of a partial flag variety . The proof relies on pushing forward the Toda…

math.AG2025

Quantum K-Rings of Partial Flag Varieties, Coulomb Branches, and the Bethe Ansatz

Irit Huq-Kuruvilla

We give a purely geometric explanation of the coincidence between the Coulomb Branch equations for the 3D GLSM describing the quantum -theory of a flag variety, and the Bethe An…

math.AG2025

Relations in Twisted Quantum K-Rings

Irit Huq-Kuruvilla

We introduce twisted quantum -rings, defined via twisted -theoretic Gromov-Witten invariants. We develop a toolkit for computing relations by adapting some results about ordi…

hep-th2025

Quantum K-theory levels in physics and math

I. Huq-Kuruvilla, L. Mihalcea, E. Sharpe +1

The purpose of this paper is to describe a dictionary between Chern-Simons levels in three-dimensional gauged linear sigma models (GLSMs) and twistings of quantum K-theory in mathe…